A nonlinear X-shaped structure based tuned mass damper with multi-variable optimization (X-absorber)

被引:52
作者
Bian, Jing [1 ]
Jing, Xingjian [1 ]
机构
[1] Hong Kong Polytech Univ, Dept Mech Engn, Hong Kong, Peoples R China
来源
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION | 2021年 / 99卷
关键词
Tuned mass damper; X-shaped structure; mechanism; Nonlinear damping; Nonlinear stiffness; DYNAMIC VIBRATION; PERFORMANCE; MITIGATION;
D O I
10.1016/j.cnsns.2021.105829
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
Installing a tuned mass damper (TMD) is a promising vibration control method in many engineering applications which can suppress excessive vibration of a primary structure by transferring and dissipating vibration energy from the primary structure to the TMD. To overcome some limitations and drawbacks of traditional tuned mass dampers in practice, a bio-inspired X-shaped structure/mechanism is utilized to design a novel tunable and nonlinear TMD (X-absorber) in this study. To this aim, multi-variable optimization analysis, tunable stiffness and damping properties, nonlinear influence and vibration suppression performance of the new X-absorber are systematically investigated. The X-absorber can provide beneficial nonlinear damping and tunable quasi-zero stiffness which can significantly improve system parametric robustness, widen vibration suppression bandwidth with a widened anti-resonance, effectively suppress resonant peaks of very low frequencies, and eliminate potential instabilities (e.g., bifurcation, jump) inherently existing in Duffing systems, compared with traditional absorbers. The effectiveness and robustness of the X-absorber with different excitations compared with a traditional spring-mass absorber are verified in experiments. The X-absorber presents a new insight into the design of nonlinear passive absorbers of high performance, and a more flexible and reliable solution to many engineering problems. (c) 2021 Elsevier B.V. All rights reserved.
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页数:31
相关论文
共 37 条
[1]   Analytical solutions to H∞ and H2 optimization of dynamic vibration absorbers attached to damped linear systems [J].
Asami, T ;
Nishihara, O ;
Baz, AM .
JOURNAL OF VIBRATION AND ACOUSTICS-TRANSACTIONS OF THE ASME, 2002, 124 (02) :284-295
[2]   Optimal design for high-performance passive dynamic vibration absorbers under random vibration [J].
Barredo, Eduardo ;
Mendoza Larios, G. ;
Mayen, Jan ;
Flores-Hernandez, A. A. ;
Colin, Jorge ;
Arias Montiel, M. .
ENGINEERING STRUCTURES, 2019, 195 :469-489
[3]   Superior nonlinear passive damping characteristics of the bio-inspired limb-like or X-shaped structure [J].
Bian, Jing ;
Jing, Xingjian .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2019, 125 :21-51
[4]   Hysteretic tuned mass dampers for structural vibration mitigation [J].
Carpineto, Nicola ;
Lacarbonara, Walter ;
Vestroni, Fabrizio .
JOURNAL OF SOUND AND VIBRATION, 2014, 333 (05) :1302-1318
[5]   Elimination of multimode resonances of composite plate by inertial nonlinear energy sinks [J].
Chen, Hong-Yan ;
Mao, Xiao-Ye ;
Ding, Hu ;
Chen, Li-Qun .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2020, 135
[6]   Seismic performance of a nonlinear energy sink with negative stiffness and sliding friction [J].
Chen, Yangyang ;
Qian, Zhichao ;
Chen, Kai ;
Tan, Ping ;
Tesfamariam, Solomon .
STRUCTURAL CONTROL & HEALTH MONITORING, 2019, 26 (11)
[7]   Novel fluid inerter based tuned mass dampers for optimised structural control of base-isolated buildings [J].
De Domenico, Dario ;
Deastra, Predaricka ;
Ricciardi, Giuseppe ;
Sims, Neil D. ;
Wagg, David J. .
JOURNAL OF THE FRANKLIN INSTITUTE-ENGINEERING AND APPLIED MATHEMATICS, 2019, 356 (14) :7626-7649
[8]   An enhanced base isolation system equipped with optimal tuned mass damper inerter (TMDI) [J].
De Domenico, Dario ;
Ricciardi, Giuseppe .
EARTHQUAKE ENGINEERING & STRUCTURAL DYNAMICS, 2018, 47 (05) :1169-1192
[9]  
Den Hartog J.P., 1956, Mechanical vibrations, V4th
[10]   Performance, robustness and sensitivity analysis of the nonlinear tuned vibration absorber [J].
Detroux, T. ;
Habib, G. ;
Masset, L. ;
Kerschen, G. .
MECHANICAL SYSTEMS AND SIGNAL PROCESSING, 2015, 60-61 :799-809